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Geotechnical Engineering–I [CE-221]
BSc Civil Engineering – 4th Semester
by
Dr. Muhammad Irfan
Assistant Professor
Civil Engg. Dept. – UET Lahore
Email: mirfan1@msn.com
Lecture Handouts: https://groups.google.com/d/forum/2016session-geotech-i
Lecture # 23
20-Apr-2018
2
WATER FLOW THROUGH SOILS
To determine the quantity of flow, two parameters are needed
* k = hydraulic conductivity
* i = hydraulic gradient
Determination of ‘k’
1- Laboratory Testing  [constant head test & falling head test]
2- Field Testing  [constant/falling head tests, pump out tests, etc]
3- Empirical Equations
Determination of ‘i’
1- From the head loss and geometry
2- Flow Nets
(how permeable is the soil medium)
(how large is the driving head)
Today’s
discussion
A
h
kAikq 


L
3
CONSTANT HEAD PERMEABILITY TEST
(ASTM D2434)
 The total volume of collected water may be
expressed as;
Aht
QL
k 
Q = volume of water collected
A = x-sec area of soil specimen
t = duration of water collection
L
h
i  t
L
h
kAQ 






𝑄 = 𝑞 ⋅ 𝑡 = (𝐴𝑣) ⋅ 𝑡 = 𝐴 ⋅ (𝑘𝑖) ⋅ 𝑡
4
Aht
QL
k 
CONSTANT HEAD PERMEABILITY TEST
(ASTM D2434)
5
FALLING/VARIABLE HEAD
PERMEABILITY TEST (ASTM D5084)
 Mainly used for fine-grained soils but can
also be used for coarse-grained soils.
 Procedure is same as constant head test
except:
 Record initial head difference, h1 at
t=0.
 Allow water to flow through the soil
specimen.
 Record the final head difference, h2
at t=t2.
 Record the volume of water, Q (in
ml), collected at the outlet during
this time.
6
FALLING/VARIABLE HEAD
PERMEABILITY TEST (ASTM D5084)
 Rate of flow of water through the specimen at
any time ‘t’ can be given by;
h1 = head at the start of test
h2 = head at the end of test
2
1
log303.2
h
h
At
aL
k 
7
Practice Problem #1
A constant head permeability test on a medium sand sample
having a x-sectional area of 7585mm2 yielded the following data.
Distance between stand pipes = 100 mm
Constant head difference = 70.4 mm
Quantity of water collected = 500 x 103 mm3
Time of collection = 132 sec
Determine the coefficient of permeability of sand specimen.
Aht
QL
k 
8
Practice Problem #2
In a falling head permeability test, a soil sample of 7585mm2
cross-section and 210.2mm length was subjected to a flow of
water from a stand-pipe having cross-sectional area of
730mm2. The stand-pipe level changed from 1650mm to
550mm above reservoir datum during a time interval of 182sec.
Determine the coefficient of permeability of soil.
2
1
log303.2
h
h
At
aL
k 
9
Practice Problem #3
A constant head permeameter, 85 mm in diameter containing a
fine sand sample 450mm long, allowed water to flow at a rate
of 184ml/min under steady-flow conditions. Given the
difference in head between two points 240mm apart was
375mm, determine the coefficient of permeability in mm/sec.
When the same size sample is tested in a falling head
apparatus using a stand-pipe of 32.5mm diameter. Calculate
the time required for the water in the stand-pipe to drop from
1750mm to 1000mm above outflow level to the nearest five
seconds.
Aht
QL
k 
2
1
log303.2
h
h
At
aL
k 
10
DETERMINATION OF ‘k’ –
EMPIRICAL EQUATIONS
Allen Hazen’s Method
Permeability of filter sands
k = C . (D10)2
k = coefficient of permeability (cm/sec)
C = empirical coefficient varying from 90 to 120; typically assumed as 100
D10 = effective size in cm
Applicability → k > 10-3 cm/sec
D10 ranging from 0.1 mm – 3 mm
Cu < 5
Permeability from Consolidation Test
k = CV . mV . γw
Applicability → Clays with k ≤ 10-7 cm/sec
11
DEPENDENCE OF HYDRAULIC
CONDUCTIVITY (k)
1- Effect of Shape and Size of Particles
k = C . (D10)2 Allen Hazen’s equation
i.e., coarser the soil, larger would be permeability
2- Effect of Void Ratio
For sands, the following two equations hold good.
OR
i.e., larger the void ratio, greater would be permeability
2
2
2
1
2
1
e
e
k
k
 3
2
2
1
3
1
2
1 1
1 e
e
e
e
k
k 



12
DEPENDENCE OF HYDRAULIC
CONDUCTIVITY (k)
3- Effect of Stratification
Permeability parallel to the strata > permeability perpendicular to the strata
4- Effect of Degree of Saturation
Sample for permeability test → fully saturated.
Low degree of saturation → low permeability; because entrapped air
blocks water flow
5- Effect of Temperature
Temperature affects viscosity and density of pore fluid
Higher the temperature, higher will be permeability.
Lab tests are standardized at 20°C
13
CONCLUDED
REFERENCE MATERIAL
Principles of Geotechnical Engineering – (7th Edition)
Braja M. Das
Chapter #7 & 8

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Geotechnical Engineering-I [Lec #24: Soil Permeability - II]

  • 1. 1 Geotechnical Engineering–I [CE-221] BSc Civil Engineering – 4th Semester by Dr. Muhammad Irfan Assistant Professor Civil Engg. Dept. – UET Lahore Email: mirfan1@msn.com Lecture Handouts: https://groups.google.com/d/forum/2016session-geotech-i Lecture # 23 20-Apr-2018
  • 2. 2 WATER FLOW THROUGH SOILS To determine the quantity of flow, two parameters are needed * k = hydraulic conductivity * i = hydraulic gradient Determination of ‘k’ 1- Laboratory Testing  [constant head test & falling head test] 2- Field Testing  [constant/falling head tests, pump out tests, etc] 3- Empirical Equations Determination of ‘i’ 1- From the head loss and geometry 2- Flow Nets (how permeable is the soil medium) (how large is the driving head) Today’s discussion A h kAikq    L
  • 3. 3 CONSTANT HEAD PERMEABILITY TEST (ASTM D2434)  The total volume of collected water may be expressed as; Aht QL k  Q = volume of water collected A = x-sec area of soil specimen t = duration of water collection L h i  t L h kAQ        𝑄 = 𝑞 ⋅ 𝑡 = (𝐴𝑣) ⋅ 𝑡 = 𝐴 ⋅ (𝑘𝑖) ⋅ 𝑡
  • 4. 4 Aht QL k  CONSTANT HEAD PERMEABILITY TEST (ASTM D2434)
  • 5. 5 FALLING/VARIABLE HEAD PERMEABILITY TEST (ASTM D5084)  Mainly used for fine-grained soils but can also be used for coarse-grained soils.  Procedure is same as constant head test except:  Record initial head difference, h1 at t=0.  Allow water to flow through the soil specimen.  Record the final head difference, h2 at t=t2.  Record the volume of water, Q (in ml), collected at the outlet during this time.
  • 6. 6 FALLING/VARIABLE HEAD PERMEABILITY TEST (ASTM D5084)  Rate of flow of water through the specimen at any time ‘t’ can be given by; h1 = head at the start of test h2 = head at the end of test 2 1 log303.2 h h At aL k 
  • 7. 7 Practice Problem #1 A constant head permeability test on a medium sand sample having a x-sectional area of 7585mm2 yielded the following data. Distance between stand pipes = 100 mm Constant head difference = 70.4 mm Quantity of water collected = 500 x 103 mm3 Time of collection = 132 sec Determine the coefficient of permeability of sand specimen. Aht QL k 
  • 8. 8 Practice Problem #2 In a falling head permeability test, a soil sample of 7585mm2 cross-section and 210.2mm length was subjected to a flow of water from a stand-pipe having cross-sectional area of 730mm2. The stand-pipe level changed from 1650mm to 550mm above reservoir datum during a time interval of 182sec. Determine the coefficient of permeability of soil. 2 1 log303.2 h h At aL k 
  • 9. 9 Practice Problem #3 A constant head permeameter, 85 mm in diameter containing a fine sand sample 450mm long, allowed water to flow at a rate of 184ml/min under steady-flow conditions. Given the difference in head between two points 240mm apart was 375mm, determine the coefficient of permeability in mm/sec. When the same size sample is tested in a falling head apparatus using a stand-pipe of 32.5mm diameter. Calculate the time required for the water in the stand-pipe to drop from 1750mm to 1000mm above outflow level to the nearest five seconds. Aht QL k  2 1 log303.2 h h At aL k 
  • 10. 10 DETERMINATION OF ‘k’ – EMPIRICAL EQUATIONS Allen Hazen’s Method Permeability of filter sands k = C . (D10)2 k = coefficient of permeability (cm/sec) C = empirical coefficient varying from 90 to 120; typically assumed as 100 D10 = effective size in cm Applicability → k > 10-3 cm/sec D10 ranging from 0.1 mm – 3 mm Cu < 5 Permeability from Consolidation Test k = CV . mV . γw Applicability → Clays with k ≤ 10-7 cm/sec
  • 11. 11 DEPENDENCE OF HYDRAULIC CONDUCTIVITY (k) 1- Effect of Shape and Size of Particles k = C . (D10)2 Allen Hazen’s equation i.e., coarser the soil, larger would be permeability 2- Effect of Void Ratio For sands, the following two equations hold good. OR i.e., larger the void ratio, greater would be permeability 2 2 2 1 2 1 e e k k  3 2 2 1 3 1 2 1 1 1 e e e e k k    
  • 12. 12 DEPENDENCE OF HYDRAULIC CONDUCTIVITY (k) 3- Effect of Stratification Permeability parallel to the strata > permeability perpendicular to the strata 4- Effect of Degree of Saturation Sample for permeability test → fully saturated. Low degree of saturation → low permeability; because entrapped air blocks water flow 5- Effect of Temperature Temperature affects viscosity and density of pore fluid Higher the temperature, higher will be permeability. Lab tests are standardized at 20°C
  • 13. 13 CONCLUDED REFERENCE MATERIAL Principles of Geotechnical Engineering – (7th Edition) Braja M. Das Chapter #7 & 8